What are the only possible solutions to the equation below? (x-6)^2=7 I'm thinking that it may be, X = /7 + 6 and X = -/7 +6 Or X = /7 -6 and X = /7 +6 It obviously can't be X = -/7 -6 PLEASE HELP!
\((x-6)^2\)+7=?
No =7
Crap, wrote it wrong, xD
oh i misunderstood okay thx for clarifying. Funny name btw....
Thx. :3
\((x-6)^2=7\)
Indeed...
\(x^2+36=7\)
x^2+36=7 -36 -36 x^2=-29
It can't be X = -/7 -6 right? Please, look @ my question and see my guestimates. :)
\[x=6\pm \sqrt{7}\]
\[X=\sqrt{7} +6\] Is a correct one right?
Guys, please help.
I would have just taken the square root at the beginning for this particular one... \(\large (x - 6)^2 = 7\) \(\large \sqrt{(x - 6)^2} = \sqrt{7}\) \(\large x - 6 = \pm\sqrt{7}\) \(\large x = 6\pm\sqrt{7}\) 2 solutions...
Sooo, it's basically these solutions - \[X = \sqrt{7} -6 \] and \[X = \sqrt{7} +6\] That's how they are written...
No that is incorrect....remember when you take the square root of that 7...it is +/- √7....the way you have it written it is +/- 6 \(\large \sqrt{7} - 6 \ne 6 - \sqrt{7} \)
The correct way of writing them is \[\large x = 6 - \sqrt{7} \] and \[\large x = 6 + \sqrt{7} \]
Then Apex writes them wrong. I'm trying my best here xD, that is how they are written in Apexvs.
THose are solutions, correct?
Yes they are the correct solutions
Then in other-words, the way that Apex writes them(my last reply) was correct, just in a different form?
Yes that is basically it
I mean..mathematically ...incorrect.....but since that is how they write them...correct lol
Alright, let's see... :)
So, it's \[X = \sqrt{7} -6\] and \[X = \sqrt{7}+6\] not \[X = \sqrt{7}+6\] and \[X = -\sqrt{7} +6\]
THE SECOND CHOICES! lol that is how they would be written in the different form!! x = √7 + 6 x = -√7 + 6
This is getting real confusing
ikr? :P
And this is Algebra 1... (Supposedly) I'm in 9th grade moving on to 10th, we had a student teacher the whole damned year...
lol....okay What I wrote as the answer... \[\large 6 \pm \sqrt{7} \] this IS equal to \[\large \sqrt{7} + 6 \] and \[\large -\sqrt{7} + 6 \] lol ...all clear??
So basically the second choices, correct?
Yes! lol
Kk, sorry for being annoying... /Best-Response to John. :) CORRECT! /closed
@ObamaBinLlama says, "I'm thinking that it may be, X = /7 + 6 and X = -/7 +6" ... and you would be correct.
Thx Barrap
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